Newbetuts
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Handbook of mathematical drawing?
reference-request
visualization
A Topological Picture Book
by George K. Francis (Springer, 1988) comes vividly to mind.
Related
Show $\mathbb{CP^2/CP^1}$ is not a retract of $\mathbb{CP^4/CP^1}$.
At most one divisor in $[\sqrt{n},\sqrt{n}+\sqrt[4]{n}]$
Short intervals with all numbers having the same number of prime factors
A conjectured identity for tetralogarithms $\operatorname{Li}_4$
Does $\int_{0}^{\infty}{\cos(10x^2\pi)\sin(6x^2\pi)\over \sinh^2(2x\pi)}\mathrm dx={1\over 16}?$
prove that $\frac{a_n}{n}\rightarrow 1$: strange contest problem
Complex analysis - Finding $\int_0^\infty \frac{x\cos\left(\frac{1}{x^2}\right)}{x^4 + 4}\,dx$
Easy proof, that $\rm e\notin \mathbb Q$
Is there an axiomatic approach to ordinal arithmetic?
Find $f(x)$ where $ f(x)+f\left(\frac{1-x}x\right)=x$
Swapping signs in analysis proofs
A combination integral and series resulting the inverse tangent integral
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